Table 2.

Values of $H_0$, $H_1$ and $H_s$ defined via (C10), along with the values of the notable quantities $H_1-H_0$ and $H_1-H_0-H_s$, for the phenotypic switching functions given in Table 1. Here, $\overline{n}=0.5$

Case	$H_0$	$H_1$	$H_s$	$H_1-H_0$	$H_1-H_0-H_s$
A	$-\mu$	$\mu$	0	$2\mu$	$2\mu$
${\text{B}}_1$	$\frac{-\mu (2+q)}{4}$	$\frac{\mu (2-q)}{4}$	0	$\mu$	$\mu$
${\text{B}}_2$	$\frac{\mu (q-2)}{4}$	$\frac{\mu (2+q)}{4}$	0	$\mu$	$\mu$
${\text{C}}_1$	$-\frac{\mu }{2}$	$\frac{\mu }{2}$	$-\frac{\mu q}{4\overline{n}}$	$\mu$	$\mu +\frac{\mu q}{4\overline{n}}$
${\text{C}}_2$	$-\frac{\mu }{2}$	$\frac{\mu }{2}$	$\frac{\mu q}{4\overline{n}}$	$\mu$	$\mu -\frac{\mu q}{4\overline{n}}$